2 edition of **On the dual spaces of the Besicovitch almost periodic spaces.** found in the catalog.

On the dual spaces of the Besicovitch almost periodic spaces.

Erling FГёlner

- 215 Want to read
- 23 Currently reading

Published
**1954**
by I kommission hos Munksgaard in København
.

Written in English

- Harmonic analysis.,
- Fourier series.,
- Topology.

**Edition Notes**

Bibliography: p.[27]

Series | Det Kongelige. Danske videnskabernes selskab. Matematisk-fysiske meddelelser,, bd. 29, nr. 1 |

Classifications | |
---|---|

LC Classifications | AS281 .D215 Bd. 29, nr. 1 |

The Physical Object | |

Pagination | 26, [1] p. |

Number of Pages | 26 |

ID Numbers | |

Open Library | OL208706M |

LC Control Number | a 55004525 |

OCLC/WorldCa | 7020235 |

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The concept was first studied by Harald Bohr and later generalized by Vyacheslav Stepanov, Hermann Weyl and Abram Samoilovitch Besicovitch, amongst others.

Almost Periodic Functions Hardcover – January 1, by Abram Samoilovitch Besicovitch (Author) out of 5 stars 2 ratings. See all 4 formats and editions Hide other formats and editions.

Price New from Used from /5(2). Besicovitch () describes almost-periodic functions. Fractals and useful information to identify their almost-periodic behavior can be found in works by Mandelbrot (), Falconer (), Voss (), and Berry and Lewis ().

Scattering from WM metallic profiles is presented in a study by Savaidis et al. Almost Periodic Functions [A. Besicovitch] on *FREE* shipping on qualifying offers/5(2). On convergence of Fourier series of Besicovitch almost periodic functions On the dual spaces of the Besicovitch almost periodic spaces.

Article. This book is an introduction to probability. The notions of almost periodicity in the sense of Weyl and Besicovitch of the order p are extended to holomorphic functions on a strip.

We prove that the spaces of holomorphic almost periodic. Physicists have filled in some longtime blank spaces on the periodic table, calculating electron affinities of the lanthanides, a series of 15 elements known as rare earths.

Jürgen Prestin, Kathi Selig, in Wavelet Analysis and Its Applications, §1 Introduction. Trigonometric polynomials and the approximation of periodic functions by polynomials play an important role in harmonic analysis. Here we are interested in constructing time-localized bases for certain spaces of trigonometric polynomials.

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